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Titlebook: Simson on Porisms; An Annotated Transla Ian Tweddle Book 2000 Springer-Verlag London 2000 History of Mathematics.Porisms.Robert Simson.geom

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书目名称Simson on Porisms
副标题An Annotated Transla
编辑Ian Tweddle
视频video
概述Written by a recognised authority on 18th century mathematics with well-received publications to his credit.This is the first full version of the text to appear in the English language
丛书名称Sources and Studies in the History of Mathematics and Physical Sciences
图书封面Titlebook: Simson on Porisms; An Annotated Transla Ian Tweddle Book 2000 Springer-Verlag London 2000 History of Mathematics.Porisms.Robert Simson.geom
描述Most mathematicians‘ knowledge of Euclid‘s lost work on Porisms comes from a very brief and general description by Pappus of Alexandria. While Fermat and others made earlier attempts to explain the Porisms, it is Robert Simson who is generally recognised as the first person to achieve a genuine insight into the true nature of the subject..In this book, Ian Tweddle, a recognised authority on 18th century Scottish mathematics, presents for the first time a full and accessible translation of Simson‘s work. Based on Simson‘s early paper of 1723, the treatise, and various extracts from Simson‘s notebooks and correspondence, this book provides a fascinating insight into the work of an often-neglected figure. Supplemented by historical and mathematical notes and comments, this book is a valuable addition to the literature for anyone with an interest in mathematical history or geometry.
出版日期Book 2000
关键词History of Mathematics; Porisms; Robert Simson; geometry; mathematics; proposition
版次1
doihttps://doi.org/10.1007/978-1-4471-3673-6
isbn_softcover978-1-84996-862-1
isbn_ebook978-1-4471-3673-6Series ISSN 2196-8810 Series E-ISSN 2196-8829
issn_series 2196-8810
copyrightSpringer-Verlag London 2000
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,Pappus’s Two General Propositions and Euclid’s First Porism,0–16, 19), the second general Proposition (Proposition 21), Euclid’s first Porism (Proposition 23) and various applications and extensions of these results. Pappus’s Lemmas 1–9 for the Porisms are developed in the course of this Part (see Appendix 3).
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Ian Tweddleids are structural components; their physicochemical properties allow them to aggregate in aqueous environments to form lamellar bilayers, that are characteristic of biological membranes. This ability of phospholipids to spontaneously form noncovalently bound aggregates that can act as diffusion bar
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